Fourth, the symplectic and orthogonal measures from above, specialized with \(\rho ^+=0\) , yield Schur measures described by Rains [1]}. Our methods already recover Theorems 7.1 and 7.2 from op. cit. Furthermore, simple back-of-the-envelope computations show the asymptotic behavior of such measures (and the associated longest increasing subsequences) is governed by a bulk sine\(\pm \) sine kernel and an edge \(\mathcal {A}^{\pm }_{2 \rightarrow 1}\)  kernel. We address this in a future note.
